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Scala example source code file (BifunctorUsage.scala)

This example Scala source code file (BifunctorUsage.scala) is included in the alvinalexander.com "Java Source Code Warehouse" project. The intent of this project is to help you "Learn Scala by Example" TM.

Learn more about this Scala project at its project page.

Java - Scala tags/keywords

any, app, asdf, bifunctor, bifunctorusage, functor, int, left, list, qwer, right, string

The BifunctorUsage.scala Scala example source code

package scalaz
package example

import syntax.validation._
import syntax.either._
import syntax.bifunctor._
import syntax.equal._
import std.tuple._
import std.list._
import std.string._
import std.anyVal._
import std.either._


/**
  * A Bifunctor is very similar to a Functor, which you are hopefully
  * already familiar with. Whereas a Functor operates on a * → * and
  * has a single operation `map` which takes a function from A => B to
  * map a F[A] to a F[B], a Bifunctor operates on a *,* → * and has a
  * single operation `bimap` which takes two functions: A ⇒ C and a
  * B ⇒ D to map a F[A,B] to a F[C,D]:
  *
  * def bimap[A, B, C, D](fab: F[A, B])(f: A => C, g: B => D): F[C, D]
  *
  * some examples of common types for which we have Bifunctor
  * instances are Either, Validation, \/, Tuple2
  */
object BifunctorUsage extends App {
  //
  // bimap
  //

  // For a tuple, the result of bimap is obvious:
  assert(Bifunctor[Tuple2].bimap(("asdf", 1))(_.toUpperCase, _+1) === ("ASDF", 2))

  // For sum types, which function is applied depends on what value is present:
  assert(Bifunctor[Either].bimap(Left("asdf") : Either[String,Int])(_.toUpperCase, _+1) === (Left("ASDF")))
  assert(Bifunctor[Either].bimap(Right(1): Either[String,Int])(_.toUpperCase, _+1) === (Right(2)))

  assert(Bifunctor[Validation].bimap("asdf".failure[Int])(_.toUpperCase, _+1) === "ASDF".failure)
  assert(Bifunctor[Validation].bimap(1.success[String])(_.toUpperCase, _+1) === 2.success)

  assert(Bifunctor[\/].bimap("asdf".left[Int])(_.toUpperCase, _+1) === "ASDF".left)
  assert(Bifunctor[\/].bimap(1.right[String])(_.toUpperCase, _+1) === 2.right)

  // There is syntax for bimap:
  assert(("asdf",1).bimap(_.length, _+1) === (4,2))

  // Bifunctors are covariant in both their type parameters, which is expressed by widen
  assert(("asdf", 1).widen[Any, Any].isInstanceOf[(Any, Any)])

  //
  // leftMap / rightMap
  //

  // There are functions to only map the "right" or "left" value only:
  assert(Bifunctor[Tuple2].leftMap(("asdf", 1))(_.substring(1)) === ("sdf", 1))
  assert(Bifunctor[Tuple2].rightMap(("asdf", 1))(_ + 3) === ("asdf", 4))

  // These come with syntax.
  assert(1.success[String].rightMap(_ + 10) === 11.success)
  assert(("a", 1).rightMap(_ + 10) === ("a",11))

  // and some even fancier syntax
  val two = 1.success[String] :-> (_ + 1)
  assert(two === 2.success)

  // On the left side, the type inference can be bad, so that we are
  // forced to be explicit about the types on the function we leftMap.
  val strlen: String => Int = _.length
  assert((strlen <-: ("asdf", 1)) === (4,1))
  assert((((_:String).length) <-: ("asdf", 1)) === (4,1))

  val fourTwo = strlen <-: ("asdf", 1) :-> (_ + 1)
  assert(fourTwo === (4,2))

  //
  // Functor composition
  //

  // We can compose a functor with a bifunctor to get a new bifunctor.
  // For example, if we have a list of a type for which we have a
  // bifunctor, we can get a bimap that operates on every item in the
  // list.
  val bff = Functor[List] bicompose Bifunctor[\/]
  val bfres = bff.bimap(List("asdf".left, 2.right, "qwer".left, 4.right))(_.toUpperCase, _+1)
  assert(bfres === List("ASDF".left, 3.right, "QWER".left, 5.right))

  //
  // Functor extraction
  //

  // We can get at the either the left or right underlying functors.
  val leftF = Bifunctor[\/].leftFunctor[String]
  assert(leftF.map("asdf".right[Int])(_ + 1) === "asdf".right)
  assert(leftF.map(1.left)(_ + 1) === 2.left)

  val rightF = Bifunctor[\/].rightFunctor[String]
  assert(rightF.map("asdf".left[Int])(_ + 1) === "asdf".left)
  assert(rightF.map(1.right)(_ + 1) === 2.right)

  //
  // Ufunctor
  //

  // If we have an F[A,A] (instead of F[A,B] with A and B different)
  // we can extract a "unified functor" which is a functor,
  assert(Bifunctor[Tuple2].uFunctor.map((2,3))(_ * 3) === (6,9))

  // or skip the step of extracting the unified functor using the umap method.
  assert(Bifunctor[Tuple2].umap((2,3))(_ * 3) === (6,9))
}

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